Backtesting Marginal Expected Shortfall and Related Systemic Risk Measures

预期短缺 系统性风险 二元分析 ARCH模型 计量经济学 风险价值 经济 条件独立性 精算学 数学 风险度量 计算机科学 统计 金融危机 风险管理 金融经济学 财务 波动性(金融) 宏观经济学 文件夹
作者
Denisa Banulescu-Radu,Christophe Hurlin,Jérémy Leymarie,Olivier Scaillet
出处
期刊:Management Science [Institute for Operations Research and the Management Sciences]
卷期号:67 (9): 5730-5754 被引量:15
标识
DOI:10.1287/mnsc.2020.3751
摘要

This paper proposes an original approach for backtesting systemic risk measures. This backtesting approach makes it possible to assess the systemic risk measure forecasts used to identify the financial institutions that contribute the most to the overall risk in the financial system. Our procedure is based on simple tests similar to those generally used to backtest the standard market risk measures such as value-at-risk or expected shortfall. We introduce a concept of violation associated with the marginal expected shortfall (MES), and we define unconditional coverage and independence tests for these violations. We can generalize these tests to any MES-based systemic risk measures such as the systemic expected shortfall (SES), the systemic risk measure (SRISK), or the delta conditional value-at-risk ([Formula: see text]CoVaR). We study their asymptotic properties in the presence of estimation risk and investigate their finite sample performance via Monte Carlo simulations. An empirical application to a panel of U.S. financial institutions is conducted to assess the validity of MES, SRISK, and [Formula: see text]CoVaR forecasts issued from a bivariate GARCH model with a dynamic conditional correlation structure. Our results show that this model provides valid forecasts for MES and SRISK when considering a medium-term horizon. Finally, we propose an early warning system indicator for future systemic crises deduced from these backtests. Our indicator quantifies how much is the measurement error issued by a systemic risk forecast at a given point in time which can serve for the early detection of global market reversals. This paper was accepted by Kay Giesecke, finance.
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